Theorem 1.4 ([1]} Conjecture \(9.2\) ) 
Let \((X,D)\)  be a log Calabi Yau pair satisfying Assumption \(1.1\)  of [2]}. Denote \(R_{(X,D)}\)  the resulting mirror algebra, \(\vartheta _{p_1} \ldots \vartheta _{p_k} \in R_{(X,D)}\)  theta functions associated with contact orders \(p_1,\ldots ,p_k \in {P}(\mathbb {Z})\) , and \(\langle \vartheta _{p_1}\cdots \theta _{p_k} \rangle \)  the \(\vartheta _0\)  coefficient of the product \(\vartheta _{p_1}\cdots \vartheta _{p_k} \in R_{(X,D)}\) . Letting \(\underline{\beta }\)  be the undecorated global tropical type with a single vertex, \(x \in X\setminus D\)  generic, and contact orders \(p_1,\ldots ,p_k,0\) , then
\(\sum _{\beta = (\textbf {A},\underline{\beta })} t^{\textbf {A}}\int _{[\mathcal {M}(X,\beta )_x]^{vir}} \psi _{x_{out}}^{k-2} = \langle \vartheta _{p_1}\cdots \vartheta _{p_k}\rangle \) 
